\(\mathcal H^2\)-matrices -- multilevel methods for the approximation of integral operators.
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Publication:1780882
DOI10.1007/s00791-004-0135-2zbMath1070.65124OpenAlexW1508675023MaRDI QIDQ1780882
Publication date: 14 June 2005
Published in: Computing and Visualization in Science (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s00791-004-0135-2
Galerkin methodnumerical examplesboundary element methodintegral operatormultigrid methodsPoisson equationGreen's theorempanel clustering algorithms
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Related Items (2)
Data-sparse approximation of non-local operators by \(\mathcal H^2\)-matrices ⋮ Algorithmic patterns for \(\mathcal {H}\)-matrices on many-core processors
Cites Work
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- Data-sparse approximation by adaptive \({\mathcal H}^2\)-matrices
- \(\mathcal H^2\)-matrix approximation of integral operators by interpolation
- A sparse \({\mathcal H}\)-matrix arithmetic. II: Application to multi-dimensional problems
- Wavelets on Manifolds I: Construction and Domain Decomposition
- A fast algorithm for particle simulations
- Multilevel approximation of boundary integral operators
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